Results 21 to 30 of about 564,780 (171)
Population Density and Spatial-Temporal Niche Use of Ship Rats and Italian Wall Lizards on a Small Adriatic Island. [PDF]
We quantified population density and spatial–temporal niche use of ship rats (Rattus rattus) and Italian wall lizards (Podarcis siculus) on a small uninhabited Adriatic islet using spatially explicit capture–recapture, distance sampling, and camera trapping.
Perinović M +5 more
europepmc +2 more sources
Dutch windmill graph [1, 2] and denoted by Dnm. Order and size of Dutch windmill graph are (n−1)m+1 and mn respectively. In this paper, we computed certain topological indices and polynomials i.e.
Salma Kanwal +4 more
doaj +1 more source
Computation of Zagreb Polynomials and Zagreb Indices for Benzenoid Triangular & Hourglass System
In this article, we study benzenoid Triangular system and benzenoidHourglass system and we compute Zagreb polynomials for benzenoidTriangular system and benzenoid Hourglass system and from these Zagrebpolynomials we catch up degree based Zagreb indices.
Yu-Ming Chu +4 more
openaire +1 more source
On orthogonal polynomials and related discrete integrable systems [PDF]
Orthogonal polynomials arise in many areas of mathematics and have been the subject of interest by many mathematicians. In recent years this interest has often arisen from outside the orthogonal polynomial community after their connection with ...
Spicer, Paul Edward
core +5 more sources
Smarandache-Zagreb Index on Three Graph Operators [PDF]
Many researchers have studied several operators on a connected graph in which one make an attempt on subdivision of its edges. In this paper, we show how the Zagreb indices, a particular case of Smarandache-Zagreb index of a graph changes with these ...
Ranjini, P.S., Lokesha, V.
core +1 more source
Computing Zagreb and Randić Indices of PEG-Cored Dendrimers Used for Drug and Gene Delivery
Zagreb and Randić indices are the most commonly used degree-based topological indices in the study of drug design and development. In molecular topology, M-polynomials are also used to calculate the degree-based topological indices of chemical structures.
Thayamathy Pio Jude +2 more
doaj +1 more source
Bounds on Szeged and PI Indexes in terms of Second Zagreb Index [PDF]
In this short note, we studied the vertex version and the edge version of the Szeged index and the PI index and obtained bounds for these indices in terms of the Second Zagreb index.
Ranjini P.S. +2 more
core +1 more source
Computing Topological Indices and Polynomials for Line Graphs
A topological index is a number related to the atomic index that allows quantitative structure–action/property/toxicity connections. All the more vital topological indices correspond to certain physico-concoction properties like breaking point ...
Shahid Imran +3 more
doaj +1 more source
Computing Topological Indices and Polynomials of the Rhenium Trioxide
In the study of mathematical chemistry and chemical graph theory, a topological index, also known as a connectivity index, is the arithmetical framework of a graph that specifies its topology and also graph invariant.
Shahid Imran +4 more
doaj +1 more source
Comparative Study of Certain Synthetic Polymers via Bond-Additive Invariants
Polymers, like vulcanized rubber, bakelite, and poly-methyl methacrylate (PMMA), are widely utilized as denture based materials, and their prominence has been nothing short of excellent. Recently, Ahmad et al.
Maqsood Ahmad +2 more
doaj +1 more source

